摘要

Let D be an integral domain, S be a (saturated) multiplicative subset of D such that D?D-S, be a numerical semigroup with ?N-0, *=\{0}, X be an indeterminate over D, D+XDS[X]={a+XgD(S)[X]|aD and gD(S)[X]}, and D+D-S[*]={a+fD(S)[]|aD and fD(S)[*]}; so D+D-S[*]?D+XDS[X]. In this article, we study when D+D-S[*] is an APvMD, an AGCD-domain, an AS-domain, an AP-domain, or an AB-domain.

  • 出版日期2013-5-28

全文